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J. Comb. Math. Comb. Comput. To appear. 7. : New conditions for k-ordered Hamiltonian graphs. Ars Comb. 70, 245–255 (2004) 8. : Some theorems on abstract graphs. Proc. Lond. Math. Soc. 2, 69–81 (1952) 9. : Degree conditions for k-ordered Hamiltonian graphs. J. Graph Theory 42, 199–210 (2003) 10. : Covering Walks in Graphs. Springer, New York (2014) 11. : On Hamiltonian walks in graphs. In: Proceedings of the Fourth Southeastern Conference on Combinatorics, Graph Theory, and Computing (Florida Atlantic University, Boca Raton, 1973), pp.

Probab. Comput. 24, 829–837 (2015) 6. : On the cop number of a graph. Adv. Appl. Math. 14, 389–403 (1993) 7. : Cops and robbers in a random graph. J. Comb. Theory Ser. B 103, 226–236 (2013) 8. : Catch me if you can: cops and robbers on graphs. In: Proceedings of the 6th International Conference on Mathematical and Computational Models (ICMCM’11) (2011) 9. : WHAT IS . . cop number? Not. Am. Math. Soc. 59, 1100–1101 (2012) 10. : Cops and robbers on graphs based on designs. J. Comb. Des. 21, 404–418 (2013) 3 Conjectures on Cops and Robbers 41 11.

Graph Theory 58, 45–48 (2008) 19. : Cops, robber, and alarms. Ars Comb. 81, 283–296 (2006) 20. : Cops, robber and photo radar. Ars Comb. 56, 97–103 (2000) 21. : Dynamic cage survey. Electron. J. Comb. (2011). Dynamic Survey #16, revision #2 22. : Pursuing a fast robber on a graph. Theor. Comput. Sci. 411, 1167–1181 (2010) 23. : Cops and robbers in graphs with large girth and Cayley graphs. Discret. Appl. Math. 17, 301–305 (1987) 24. : Variations on cops and robbers. J. Graph Theory 69, 383–402 25.

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1-Homogeneous Graphs with Cocktail Party, mu -Graphs by Jurisic A.


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